indian institute of technology announced job notification for the positions of junior research fellow in the department of and in section of , . This job position junior research fellow located in indore and in state madhya pradesh. This job position is categorized as '' jobs.

The educational qualifications for this job position junior research fellow specified as M.Sc. degree in Mathematics/or in equivalent degree. Eligibility conditions for job position junior research fellow mentioned as 55% marks and passing of NET/GATE test and required experience levels for this job position junior research fellow are as follows Desirable: Exposure to frame and wavelet analysis, wavelet transform, signal processing.

The salary or payscale for junior research fellow is .

The total number of vacancies or positions are 1. Out of which for General/Un-Reserved/OC (Other Castes) vacancies are 0. For OBC (Other Backward Classes) total positions reserved are 0. For SC (Scheduled Castes) category job positions reserved are 0 and for ST (Scheduled Tribes) category job positions reserved are 0. For all other categories of reservations total positions alloted are .

The minimum and maximum age limits to apply for job junior research fellow is minimum age limit is 0 and maximum age limit is 0.

The more and other important information related to this job specified as Project Details: Wavelets have wide scope of applications in mathematics, engineering, sciences, and industries in view of the major tool for multiscale data analysis, etc. Being a multidisciplinary research area, wavelets and framelets are useful for representing various functions and data. The great success of wavelets and framelets largely lies in their many desired properties such as multiscale structure, sparse representation, efficient approximation schemes, good time-frequency localization, and fast computational algorithms. Although wavelets are optimal for describing point-wise smoothness properties of univariate functions, they fail to efficiently characterize the subtle geometric phenomena of multidimensional singularities in higher dimensional functions.

Important dates to be remembered related to this notification are as follows.
Date of Issue of Notificaition : . Applications will be issued from date and last date to submit applications is . The admit cards will be issued from to . The Priliminary Examinations will start from and will lasts upto date of . The Preliminary Examinations Results will be announced on date . The Main Examinations will start from date and will ends on . The answer keys for mains examinations will be announced on . The results for Main Examinations will be declared or announced on date . Job Interviews for this job positions junior research fellow will be held from date and will ends on date . The final results or shortlisted persons for this job junior research fellow will be announced on .

This notification issued by which is located in city and in state .

For More Details related to this Notificaition, for Complete Job Details and for complete Notificaition, Please visit the official website of organization .

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Job Organization / Department

• indian institute of technology

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Job Positions

• junior research fellow

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Job Educational Qualifications

• m.sc. degree in mathematics/or in equivalent degree

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Job Eligibility Details

• 55% marks and passing of net/gate test

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Job Experience Requirements

• desirable: exposure to frame and wavelet analysis, wavelet transform, signal processing

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Job City, State

• indore, madhya pradesh

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Job Total Vacancies

• 1

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Job Reservation Details

• General / Un-Reserved : 0
• OBC : 0
• SC : 0
• ST : 0
• Others :

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Job Payscale / Salary

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Job Age Details

• Minimum Age : 0
• Maximum Age : 0

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Job More Information

• project details: wavelets have wide scope of applications in mathematics, engineering, sciences, and industries in view of the major tool for multiscale data analysis, etc.
• being a multidisciplinary research area, wavelets and framelets are useful for representing various functions and data.
• the great success of wavelets and framelets largely lies in their many desired properties such as multiscale structure, sparse representation, efficient approximation schemes, good time-frequency localization, and fast computational algorithms.
• although wavelets are optimal for describing point-wise smoothness properties of univariate functions, they fail to efficiently characterize the subtle geometric phenomena of multidimensional singularities in higher dimensional functions.

	Start Date	End Date
Notification Issued		26-Jun-2018
Applications		15-Jul-2018

• Organization :
• Organization City, State :
• Organization Website :